1) isomorphism
[英][,aisəu'mɔ:fizəm] [美][,aɪsə'mɔrfɪzṃ]
同构
1.
A New Approach for Distinguishing Isomorphism of Kinematic Chains;
一种判定运动链同构的新方法
2.
A New Method Based on Adjacent Matrix for Identifying Isomorphism and Topological Symmetry in Planar Kinematic Chain with Multiple Joints;
用邻接矩阵判断含复铰平面运动链同构和拓扑对称的新方法
3.
A study of isomorphism of circulant graphs of fourth degree and fifth degree;
四度与五度循环图的同构的研究
2) isomorphic
[英][,aisəu'mɔ:fik] [美][,aɪsə'mɔrfɪk]
同构
1.
Enumeration Formula of Nonisomorphic and SelfComplementary Tournaments;
不同构自补竞赛图的计数公式
2.
Phenomenon system and physical system can be claimed to be isomorphic onl.
进化论应被看作是对一类物理系统的定义,理论定义系统与现象系统也只能在现象层面上同构。
3.
The network-level and interface-level isomorphic ways which are needed for network integrating are put forward.
提出网络集成要分成网络级同构与接口级同构两个步骤实现,论述了网络级通过以太网实现同构、接口级通过OPC技术实现同构的优越性。
3) Isomorph
[英]['aisəmɔ:f] [美]['aɪsəmɔrf]
同构
1.
On Some Conclusions of the Isomorphic Problem of L￣p Space and l￣q Space;
关于L~p空间与l~q空间同构问题的几个结论
2.
A Proof of the Isomorphism Theorem Between C_B-Algebra and Lu3-Algebra;
C_B代数与Lu3代数同构定理的证明
3.
Based on the BCK algebra homomorphism and isomorph, product is introduced and some qualities are given.
在ＢＣＫ代数的同态同构基本定理基础上，引进了乘积并给出了它的性质，由此又进一步得到了关于模糊带算ＢＣＫ代数乘积的同构定理，从而使模糊带算ＢＣＫ代数的讨论更加深入。
4) same structure
同构
1.
Analysis on the Relations between the Same Structure and Harmony of the Foreign and Private Manufacturing in Suzhou
苏州外资与民营制造业同构与协调的关系分析
2.
It points out that the three problems are the same structure and can be realized by C++ programming.
本文用递归的方法对出栈序列、二叉树、二叉搜索树三种计数问题进行了分析,得到了一个统一的递推关系式,作者分析了这三个问题同解的原因,指出了这三个问题是同构的,对于这三个问题的解,用C++语言编程实现了算法。
3.
It is shows that SSI_(ij) was more appropriate than S_(ij) to measure the degree of same structure of manufacturing.
在借鉴相关研究的基础上,本文提出了测度制造业同构的两个指数:改进克鲁格曼指数MKIij和结构重合度指数SSIij,并证明了二者的等价性。
5) Isomorphisms
同构
1.
Furthermore, when these algebras are simple, all possible isomorphisms between two of these algebras are determined.
本文主要引入了一类与广义Cartan K型李代数有关的无限维李代数,并讨论了 它的单性及任两个这类李代数的同构问题。
2.
By using the theory of linear algebra and that of groups,some sufficient and necessary conditions of isomorphic relation systems were found, and the degrees of the groups of these isomorphisms were obtained.
将线性代数及群论的有关知识应用到关系系统上，得到了两个关系系统同构的一些充要条件，并计算出这些同构所作成的群的阶数。
6) similarity in formation
构同
补充资料：同构
假设m，m′是两个乘集，也就是说m和m′是两个各具有一个闭合的结合法（一般写成乘法）的代数系，σ是m射到m′的双射，并且任意两个元的乘积的像是这两个元的像的乘积，即对于m中任意两个元a,b,满足σ（a·b）=σ（a）·σ（b）；也就是说，当a→σ（a），b→σ（b）时，a·b→σ（a·b），那么这映射σ就叫做m到m′上的同构。又称m与m′同构，记作m～m′。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条